I'll assume it's just a function of x.

Or you could just assume it's a function of x and y.

You could assume it's just a function of y and try to solve it.

If you assume it's a function of x and y, it becomes a lot harder to solve for.

So we are going to assume that this function is called with the argument 5.

But the general idea, we just swapped the x's and y's between this function and this function right here, if you assume a domain of positive x's and positive y's.

Well, if we assume that v is also a function of x, then we're just going to use the product rule.

So if we assume that this is our x axis, and that is our f(x) axis and I'm just assuming it's a function,

Well, if we assume that the Laplace transform of cosine of a t is the derivative of some function, what is it the derivative of?

And I'll assume that c is greater than zero, that the delta function pops up someplace in the positive t axis.

In this example we assume that mixing colours is a one way function, because it's fast to mix colours and output a third and it's much slower to undo.

So if we assume the mapping, that if you give this function a negative 8, it's going to map to 4, then we can plot it here.

What I want to do in this video is figure out how far this object is going to travel as a function of the angle and as a function of the speed, but we're going to assume that we're given the speed.

A boyar could have a state function and or a court function.

As a second example of a function, there's a function called name.

But when they say represent the following function, I'm assuming that they want us to assume that they're kind of in order, the pairing.

A functional depends on a function, somewhat analogous to the way a function can depend on a numerical variable, and thus a functional has been described as a function of a function.

I just assume you're a sorcerous,

We automatically assume he's a menace.

I assume he has a name.

Insert a function

I'm a function.

That's when a function can be a function of more than one variable.

Today those words assume a compelling logic.

A doctor has no right to assume.

Regarding function, the mechanism may serve a funding or coordinating function.

This is a function.

It is a function.

That is a function.

It's a constant function.

So let me draw a function here actually, let me define a function here.

What does the inverse function look like, as a function of x?

If a function is highlighted in the Function Browser, this area will show some brief documentation about the function.

So, our displacement as a function of time, our displacement as a function of time,

But we'll just assume we start a corporation.

I'll assume it's a quarter of some kind.)

Children assume permission in a very different way.

And that's a function of a.

So i'm going to assume that for some number k, that this function at k is going to be equal to k times k plus 1 over 2.

And so we now have our inverse function as a function of x.

You assume that.

That's a pretty straightforward function.

I, I'm just a function.

This is a function definition

That's all a function is.